List questions from isometry

Published on 18 Dec 2019 - 17:07

342

Views

Mazur-Ulam-like theorem for complex Hilbert spaces

Published on 20 Dec 2019 - 7:57

215

Views

How do you prove that rotation can be well defined in the third dimension?

Published on 05 Jan 2020 - 3:23

267

Views

Isometric isomorphism between $\mathscr{C}_0(X)/\mathscr{M}$ and $\mathscr{C}_0(F)$

Published on 07 Jan 2020 - 11:24

184

Views

Frieze group p2mg

Published on 25 Mar 2026 - 3:55

202

Views

Show that $f$ is an isometry for infinite-dimensional

Published on 11 Jan 2020 - 19:57

274

Views

Show that an inverse image $F^{-1}$ is an isometric bijection, if $F$ is an isometric bijection.

Published on 17 Jan 2020 - 16:06

184

Views

A continuous map between metric spaces which is an isometry on a dense subset of the domain must be an isometry

Published on 18 Jan 2020 - 0:40

1.3k

Views

Finite index subgroup is quasi-isometric to original group

Published on 25 Mar 2026 - 19:13

180

Views

Discrete and cocompact subgroups of isometries of $\mathbb{R}^n$

Published on 23 Jan 2020 - 9:02

154

Views

Equivalent notion of completion of metric space.

Published on 01 Feb 2020 - 17:31

198

Views

Isometries on complete metric spaces map to dense subspaces

Published on 01 Feb 2020 - 21:29

64

Views

Clarification about isometric imbedding of a metric space into its completion

Published on 12 Feb 2020 - 23:15

138

Views

Mapping from one isometric surface to another

Published on 15 Feb 2020 - 21:18

71

Views

Showing that $T(x)\geq{}x$ for a distance-preserving transformation $T$

Published on 18 Feb 2020 - 14:03

List Question

Homeomorphism and isometry

Mazur-Ulam-like theorem for complex Hilbert spaces

How do you prove that rotation can be well defined in the third dimension?

Isometric isomorphism between $\mathscr{C}_0(X)/\mathscr{M}$ and $\mathscr{C}_0(F)$

Frieze group p2mg

Show that $f$ is an isometry for infinite-dimensional

Show that an inverse image $F^{-1}$ is an isometric bijection, if $F$ is an isometric bijection.

A continuous map between metric spaces which is an isometry on a dense subset of the domain must be an isometry

Finite index subgroup is quasi-isometric to original group

Discrete and cocompact subgroups of isometries of $\mathbb{R}^n$

Equivalent notion of completion of metric space.

Isometries on complete metric spaces map to dense subspaces

Clarification about isometric imbedding of a metric space into its completion

Mapping from one isometric surface to another

Showing that $T(x)\geq{}x$ for a distance-preserving transformation $T$

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